journal article Jan 01, 1980

Motion of a plane plate of finite width in a viscous conductive liquid, produced by electromagnetic forces

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References
10
[1]
I. M. Kirko, Liquid Metal in a Magnetic Field [in Russian], Energiya, Moscow-Leningrad (1964).
[2]
O. M. Phillips, “Prospects for magnetohydrodynamic ship propulsion,” J. Ship Res., 5, No. 4 (1962).
[3]
L. G. Vasil'ev and A. I. Khozhainov, Magnetohydrodynamics in Ship Technology [in Russian], Sudostroenie, Leningrad (1967).
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V. I. Merkulov, “Motion of a sphere in a conductive liquid in the presence of crossed electric and magnetic fields,” Magn. Gidrodin., No. 1 (1973).
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A. Sneyd, “Generation of fluid motion in a circular cylinder by an unsteady applied magnetic field,” J. Fluid Mech.,49, 4 (1971). 10.1017/s0022112071002386
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K. B. Dzhakupov, “Some difference schemes for the Navier-Stokes equations”, Ch. M. M. S. S.,2, No. 1 (1971).
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T. V. Kuskova, “Difference method for calculation of the flow of a viscous incompressible liquid,” in: Calculation Methods and Programming [in Russian], 7th ed., Moscow State Univ. (1967).
[8]
V. I. Merkulov, V. I. Panchuk, and V. F. Tkachenko, “Solution of motion equations of an electrically conductive liquid in a longitudinal traveling magnetic field,” in: Proceedings of the All-Union Seminar on Numerical Methods in Mechanics of a Viscous Liquid [in Russian], Nauka, Moscow (1969).
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Tsan Sue-Sen, “The Poincaret-Lighthill-Ho Method,” in: Problems in Mechanics [Russian translation], IL, Moscow (1959).
[10]
Z. Janour, “Resistance of a plate in a parallel flow at low Reynolds number,” NACA TM No. 1316 (1951).
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Citations
10
References
Details
Published
Jan 01, 1980
Vol/Issue
21(1)
Pages
77-84
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Cite This Article
V. I. Khonichev, V. I. Yakovlev (1980). Motion of a plane plate of finite width in a viscous conductive liquid, produced by electromagnetic forces. Journal of Applied Mechanics and Technical Physics, 21(1), 77-84. https://doi.org/10.1007/bf00910143
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